2004
DOI: 10.1016/s0022-460x(03)00495-4
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Imposing nodes at arbitrary locations for general elastic structures during harmonic excitations

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Cited by 23 publications
(14 citation statements)
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“…To reduce the vibrations at handle location, the multi-axial absorber ( x -axis and z -axis absorber) is attached near handle support, which becomes the collocated case, that is, absorber attachment location and vibration reduction location are same. Now as explained in earlier research, 36 for the collocated case, the vibration absorber is required to be tuned to the operating frequency of grass trimmer (121 Hz) in order to reduce the vibrations at handle support locations.…”
Section: Frequency Analysis Of Grass Trimmermentioning
confidence: 99%
See 1 more Smart Citation
“…To reduce the vibrations at handle location, the multi-axial absorber ( x -axis and z -axis absorber) is attached near handle support, which becomes the collocated case, that is, absorber attachment location and vibration reduction location are same. Now as explained in earlier research, 36 for the collocated case, the vibration absorber is required to be tuned to the operating frequency of grass trimmer (121 Hz) in order to reduce the vibrations at handle support locations.…”
Section: Frequency Analysis Of Grass Trimmermentioning
confidence: 99%
“…The studies showed that the vibrations are reduced at desired location on machines which can be modelled as a beam using vibration absorber. 39 Cha 3 used elastic mounted masses to induce single or multiple nodes along an elastic structure subjected to harmonic excitations. The focus of Cha and Rinker 4 was on enforcing nodes at desired location of damped Euler–Bernoulli beam during forced harmonic excitations using damped vibration absorbers.…”
Section: Introductionmentioning
confidence: 99%
“…Using the same method, Cha and Wong [23] analyzed a freely vibrating structure with a series of attached sprung masses aiming to impose multiple nodes for any normal mode. Cha [24] used a set of sprung masses to impose a single or multiple nodes anywhere along a vibrating beam. Alsaif and Foda [25] have applied the dynamic green function to calculate the optimal values of masses and/or springs and their locations along a beam in order to confine the vibration at an arbitrary location.…”
Section: Introductionmentioning
confidence: 99%
“…Research on suppressing vibration in a region or the particular span of an elastic structure by using the spring mass vibration absorber has been reported recently. (Cha, 2004(Cha, , 2005 employed spring-mass vibration absorber to reduce vibrations at desired locations by imposing node technique (Hao et al, 2011). Suppressed the hand-arm vibration in electric grass trimmer by installing tunable vibration absorber at optimum location.…”
Section: Introductionmentioning
confidence: 99%